Results 71 to 80 of about 113,113 (111)
Quadratic Relations and Oblong Parabolic Prime Sieve: A New Approach to Goldbach's Conjecture
This study expands the geometric tool known as the Parabolic Sieve of Primes (PSO) [12] by introducing the Oblong Parabolic Sieve of Primes with Offset (Oblong PSO).
Charles Kusniec
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The solution of Goldbach conjecture
Goldbach conjecture is proved to be not valid by comparing the cardinality of a set containing all the even integers of which every even integer is the sum of two odd primes, to that of the subsets of even integers, such as a subset of all the even integers that can factorized with a total of only three factors consisting of odd primes and at least one
openaire +1 more source
Generalized Foulkes' Conjecture and Tableaux Construction [PDF]
Foulkes conjectured that for n=ab and a ≤ b, every irreducible module occurring as a constituent in 1Sb∫SaSn occurs with greater or equal multiplicity in 1Sa∫SbSn.
Vessenes, Rebecca +1 more
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Complex Hadamard matrices and the spectral set conjecture [PDF]
By analyzing the connection between complex Hadamard matrices and spectral sets, we prove the direction "spectral double right arrow tile" of the Spectral Set Conjecture, for all sets A of size \A\
Kolountzakis, M. N., Matolcsi, Máté
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Goldbach's conjecture, proposed in 1742, is one of the oldest open questions in mathematics. Much work has been done on the problem, and despite significant progress, a solution remains elusive.
King, Westin
core
Prime Numbers and Gaps: A Unified Approach to Goldbach's Conjecture Using the Difference of Squares
This study explores the Goldbach Conjecture and the Twin Prime Conjecture using novel approaches rooted in the difference of squares. By analyzing the equations x_1= 4uv-2u-2v+1 and x_1=(2g-1)^2-(2t)^2, we demonstrate the existence of gaps in the ...
Charles Kusniec
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Call for more rigorous research on savant syndrome. [PDF]
Yamaguchi M.
europepmc +1 more source
The Value Question in Metaphysics. [PDF]
Kahane G.
europepmc +1 more source
Discovery, invention, and development: human creative thinking. [PDF]
Simon HA.
europepmc +1 more source
The Insolubility of Sets of Diophantine Equations in the Rational Numbers. [PDF]
Ankeny NC.
europepmc +1 more source

